Zum Inhalt springen
- {{#headlines}}
- {{title}} {{/headlines}}
Profil
| Derzeitige Stellung | Post Doc |
|---|---|
| Fachgebiet | Mathematik Allgemein und übergreifende Themen; Sammlungen |
| Keywords | Inverse problems, Coefficient identification, Partial differential equations, Scientific computational methods, III-posed problems |
Aktuelle Kontaktadresse
| Land | USA |
|---|---|
| Ort | Sacramento |
| Universität/Institution | UC Davis Medical Center |
Gastgeber*innen während der Förderung
| Prof. Dr. Michael Hinze | Department Mathematik, Universität Hamburg, Hamburg |
|---|---|
| Beginn der ersten Förderung | 01.03.2015 |
Programm(e)
| 2014 | Georg Forster-Forschungsstipendien-Programm für Postdocs |
|---|
Publikationen (Auswahl)
| 2019 | [4] Michael Hinze, Bernd Hofmann and Tran Nhan Tam Quyen: A regularization approach for an inverse source problem in elliptic systems from single Cauchy data. In: Numerical Functional Analysis and Optimization, 2019, 1080-1112 |
|---|---|
| 2019 | [5] Tran Nhan Tam Quyen: Finite element analysis for identifying the reaction coefficient in PDE from boundary observations. In: Applied Numerical Mathematics, 2019, 397-314 |
| 2019 | [6] Michael Hinze and Tran Nhan Tam Quyen: Finite element approximation of source term identification with TV-regularization. In: Inverse Problems, 2019, 124004 (27pp) |
| 2018 | [2] Michael Hinze, Barbara Kaltenbacher and Tran Nhan Tam Quyen: Identifying conductivity in electrical impedance tomography with total variation regularization. In: Numerische Mathematik, 2018, 723-765 |
| 2018 | [3] Tran Nhan Tam Quyen: Variational method for multiple parameter identification in elliptic PDEs. In: Journal of Mathematical Analysis and Applications, 2018, 676-700 |
| 2016 | [1] Michael Hinze and Tran Nhan Tam Quyen: Matrix coefficient identification in an elliptic equation with the convex energy functional method . In: Inverse Problems, 2016, 085007 (29pp) |